[1]	U. Kapustsin, U. Kaya, and T. Richter. A hybrid finite element/neural network solver and its application to the poisson problem. In Proceedings in Applied Mathematics and Mechanics, 2023. [ bib | DOI | http ]
[2]	L. Schramm, U. Kaya, and M. Braack. Rosenbrock-Wanner and W-methods for the Navier-Stokes equations. Computer Methods in Applied Mechanics and Engineering, 404:115769, 2023. [ bib | DOI | http ]
[3]	U. Kaya and M. Braack. Stabilizing the convection-diffusion-reaction equation via local problems. Computer Methods in Applied Mechanics and Engineering, 398:115243, 2022. [ bib | DOI | http ]
[4]	U. Kaya, R. Becker, and M. Braack. Local pressure-correction for the Navier-Stokes equations. International Journal for Numerical Methods in Fluids, 93(4):1199--1212, 2021. [ bib | DOI | http ]
[5]	M. Braack and U. Kaya. Local pressure correction for the stokes system. Journal of Computational Mathematics, 38(1):125--141, 2020. [ bib | DOI | http ]
[6]	U. Kaya, B. Wacker, and G. Lube. Two variants of stabilized nodal-based fem for the magnetic induction problem. In Numerical Mathematics and Advanced Applications ENUMATH 2015, pages 557--565, Cham, 2016. Springer International Publishing. [ bib | DOI ]
[7]	U. Kaya, B. Wacker, and G. Lube. Stabilized nodal-based finite element methods for the magnetic induction problem. Mathematical Methods in the Applied Sciences, 39(13):3576--3590, 2016. [ bib | DOI | http ]